论文信息 - Advanced modal analysis of crossed gratings application to bi-periodic composite materials made of stacks of one dimensional arrays of rods

Advanced modal analysis of crossed gratings application to bi-periodic composite materials made of stacks of one dimensional arrays of rods

We analyse composite materials made of tilted one dimensional arrays of rods embedded inside a host medium. We use modal methods optimized for rods with rectangular cross sections. We thus obtain an efficient multi purpose code.

G. Granet

[1] G. Granet. Fourier-matching pseudospectral modal method for diffraction gratings: comment. , 2012, Journal of the Optical Society of America. A, Optics, image science, and vision.

[2] Kofi Edee,et al. Modal method based on subsectional Gegenbauer polynomial expansion for lamellar gratings. , 2011, Journal of the Optical Society of America. A, Optics, image science, and vision.

[3] Yih-Peng Chiou,et al. Analysis of Highly Conducting Lamellar Gratings With Multidomain Pseudospectral Method , 2009, Journal of Lightwave Technology.

[4] Harald Giessen,et al. Matched coordinates and adaptive spatial resolution in the Fourier modal method. , 2009, Optics express.

[5] Lifeng Li,et al. Convincingly converged results for highly conducting periodically perforated thin films with square symmetry , 2006 .

[6] Lifeng Li,et al. New formulation of the Fourier modal method for crossed surface-relief gratings , 1997 .

[7] R. Morf,et al. Exponentially convergent and numerically efficient solution of Maxwell’s equations for lamellar gratings , 1995 .

[8] Jari Turunen,et al. Eigenmode method for electromagnetic synthesis of diffractive elements with three-dimensional profiles , 1994 .

[9] B. Guizal,et al. Modal Method Based on Subsectional Gegenbauer Polynomial Expansion for Lamellar Gratings: Weighting Function, Convergence and Stability , 2013 .